\(\ell \) -covering sets are useful in designing codes to flash storage related design, including correct limited-magnitude errors[1]}, [2]}, [3]}, design memory application for flash storage[4]}. Since we can compress a segment by dividing everything by its slope, algorithm where the running time depends on the size of the numbers in the input can be cut down. The first significant improvement to modular subset sum was through partitioning by \(\ell \) -covering [5]}. There are also generalizations to \(^d_n\)  [3]}.
